Solve.Find the perimeter of the trapezoid. 
A. 
in.
B. x + 8 in.
C. 
in.
D. 
in.
Answer: D
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Establish the identity.
= tan(5?)
What will be an ideal response?
Provide an appropriate response.Tell whether the statement is true or false. If it is false, give the correct answer. Explain.
? 
= x
What will be an ideal response?
Convert the radical expression to its rational exponent form and then simplify. Assume that all variables represent positive numbers.
A. x5/6y5/6 B. x5/6y6/5 C. x6/5y6/5 D. x6/5y5/6
Solve the problem.The Cobb-Douglas function for a new product is given by 
where x is the number of units of labor and y is the number of units of capital required to produce N(x, y) units of the product. Each unit of labor costs $40, and each unit of capital costs $80. If $400,000 has been budgeted for the production of this product, determine how this amount should be allocated in order to maximize production, and find the maximum production.
A. 2000 units of labor and 6000 units of capital max N(x,y) = N(2000, 6000) ? 46,555 units B. 6000 units of labor and 2000 units of capital max N(x, y) = N(6000, 2000) ? 57,995 units C. 6000 units of labor and 6000 units of capital max N(x,y) = N(6000, 6000) ? 89,995 units D. 2000 units of labor and 2000 units of capital max N(x,y) = N(2000, 2000) ? 30,195 units